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algebra system相关的网络例句

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The course will introduce the basic theory of Linear Algebra including linear equations, Matrix theory and vector space concept. Eigenvalues and eigenvectors are used for describing the characteristics of the system. A set of orthogonal basis vectors represent the vector components and transformation characteristics.

线性代数是利用向量与矩阵特性,解决任何以线性方程式描述之系统,譬如电路系统、通讯系统、控制系统;藉由线性代数之特征值与特征向量,更能深入了解系统之内涵;藉由线性代数正交基底,则能深入了解向量讯号之组成与其转换特性。

This paper proves that it is impossible for all the theorems in classical propositional calculus to be tautologies in the field of fuzzy propositional calculus, then a quasi formal deductive system is established for fuzzy propositional calculus based on a kind of type algebra.

引入了一种代数,称为模糊公式代数。在这种代数上建立了一个准形式演绎系统,证明了相应的可靠性定理与相容性定理,提出了程度化的ModusPonens规则和HypotheticalSylogism规则

The Method Solving ramification of algebra iterated system rapidly and exactly is suggested,which is a shortcut to chaos.

提出了快速精确计算代数迭代系统分支值的思想。这将是通向混沌的快速之路。

In vector algebra, addition are defined to add coordinates entries respectively,and this system of operation is the direct sum Z Z={|a,b are integers} of integers ring Z,the operations are+=,=.

向量代数加法就是这样按照分量加法在运算,再加上按照分量的乘法,这个运算体系就是整数环Z的直和Z Z={|a,b为整数},其上的运算就是+=,=。

Symmetry group is semisimple, the system has a fine cascade decomposition that is a qasi-parallel decomposition, which is corresponding to the decomposition of linear systems under the semisimple symmetry algebra.

由于对称代数对线性系统的结构有重要作用,特别是当该代数半单时,系统可分解为多个独立的子系统,因此如何就给定的线性控制系统构造出其对称代数具有重要意义。

After neglecting the background losses, the rate equations describing the compound system can be changed into a set of algebra equations.

利用这些结果分析了系统的一些特性,比如耦合器的分光比和不同泵浦功率对输出功率的影响等。

This dissertation studies some topics in soliton and integrable system,which mainly include as follows:exact solutions especially travelling wave solu-tions and solitary wave solutions,Painlevēproperty,transformation,similarity reduction,symmetries and their Lie algebra structure,generation ofsoliton hierarchy and their zero curvature representation,Hamiltonian struc-ture,Lax or Liouville integrability,nonlinearization of Lax pairs,applications ofWu's method and symbolic computation.

本文研究内容涉及到孤立子和可积系统的多个方面:精确解特别是行波解和孤波解,Painlevē性质、变换、相似约化、对称及其Lie代数结构、孤子族的生成及其零曲率表示,Hamilton结构,Lax和Liouville可积性、Lax组的非线性化以及吴方法和符号计算在上述研究中的应用。

In this part, a new method, using tensor algebra, is developed to yield any order approximate analytical solution of a universal nonlinear dynamic system equation, which is abstracted from a large class of nonlinear dynamic systems in many different disciplines.

该篇采用张量代数,首次用严格的分析方法获得了适合不同学科的、普遍的非线性动力系统方程任意阶近似解析解。

Based on the production of other researchers such as professor Xu Yang and professor Qin Keyun, this paper discusses the structure and properties of lattice implication algebra, tautologies in some lattice-valued systems, automated reasoning methods, lattice-valued propositional logic system.

本文的工作是在徐扬教授、秦克云教授等研究成果的基础上,对格蕴涵代数的性质、结构、格值命题逻辑系统中的重言式、自动推理方法、格值命题逻辑系统等进行了一些研究。

The study of it has been a hot topic in the field of numerical algebra in recent years. Actually, it is widely used in many fields such as structural design, system identification, automatics control theory, vibration theory.

它是近年来数值代数领域中研究的重要课题之一,在结构设计,系统识别,自动控制理论,振动理论等领域有着广泛的应用。

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从有历史以来,英国,在此地早期居住的是凯尔特人,已经被征服了三次。

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